Stabilized symplectic embeddings of higher-dimensional ellipsoids

We provide a lower bound for the embedding capacity of higher-dimensional symplectic ellipsoids, formulated in terms of the Lagrangian capacity of ellipsoids. Our approach relies on examining the Borman–Sheridan class of a Weinstein neighborhood of a suitable monotone Lagrangian torus, using Tonkonog’s string topology-based computation of the gravitational descendants of the torus.